To achieve diversification Select one: O a. Your portfolio should have 10 stocks from different countries O b. Your portfolio should have more than 25 stocks from different countries O c. The number of stocks in your portfolio should be more than 25 O d. The number of shares in your portfolio should be less than 10

To achieve diversification Select one: O a. Your portfolio should have 10 stocks from different countries O b. Your portfolio should have more than 25 stocks from different countries O c. The number of stocks in your portfolio should be more than 25 O d. The number of shares in your portfolio should be less than 10

Essentials Of Investments

11th Edition

ISBN:9781260013924

Author:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.

Publisher:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.

Chapter1: Investments: Background And Issues

Section: Chapter Questions

Problem 1PS

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Below are two alternative strategies under consideration by an investment fi rm:Strategy A : Invest in stocks that are components of a global equity index, have aROE above the median ROE of all stocks in the index, and have a P/E less thanthe median P/E.Strategy B : Invest in stocks that are components of a broad-based US equity index,have a ratio of price to operating cash fl ow in the lowest quartile of companies inthe index, and have shown increases in sales for at least the past three years.Both strategies were developed with the use of back-testing.1 . How would you characterize the two strategies?2 . What concerns might you have about using such strategies?
1. What is your expected portfolio return of an investment portfolio with a 60/40 allocation of stocks and bonds, respectively, if you expect long term equities to return 8%, and long term bonds to return 2%? 5.6% 6.2% 4.8% 5.1% 2. You are looking into developing your first investment portfolio. After assessing your risk tolerance, you believe that an 90/10 allocation of stocks and bonds, respectively, is where you want to begin. You believe that 7% is what stocks will return over the next ten years, and 4% is what you expect to return in your bond portfolio. If you invest $300/month for the next ten years, what will your portfolio be worth? $51,077 $47,579 $52,843 $44,880
If an investor that owns a portfolio with 3 stocks increases their portfolio to 30 stocks, which of the following is MOST LIKELY to happen? Select one: a. risk will increase b. risk would decrease c. Systematic risk would increase d. return would increase
how much of your capital (what weight) would you invest in stock A to maximize your portfolio's expected return per unit risk (maximize the Sharpe Ratio)?
A portfolio analyst has been asked to allocate investment funds among three different stocks. The relevant data for the stocks is shown in the following table. If the goal is to maximize return while maintaining risk within acceptable bounds (in this case, a portfolio standard deviation of no more than 20%), find the proper allocation of the funds to each stock. Return Risk (Standard Deviation Stock (R) A 20% to S) 25% Pair of Stocks Joint Risk (Covariance) A to B 0.05 B 10% 12% A to C 0.075 C 15% 10% B to C -0.05 ces What proportion of the portfolio should be allocated to stock]B?
2 local Philippine equities have the same risk (standard deviation) and return expectations: 10 % expected return and 20 % risk in terms of standard deviation. Suppose you wish to create an equally weighted portfolio (50% in each equity) to examine the effect of correlation on standard deviation/risk. Calculate the expected portfolio return and risk if the correlation is 1.0.
Compute the portfolio risk if stock A and Stock B are combined in a portfolio in the ratio 6:4 respectively.
1. Suppose you have n risky assets you can combine in a portfolio. Each risky asset has an expected return of 8% and a standard deviation of 30%. The risky assets are uncorrelated with each other. (a) Consider an equally weighted portfolio of 2 of these securities. What is its expected return? What will its standard deviation be? (b) Consider an equally weighted portfolio of 30 of these securities. What is its expected return? What will its standard deviation be? (c) Suppose we let the number of these securities increase without bound. That is, n→ ∞o. What happens to the standard deviation of an equally weighted portfolio of these securities as the number of assets in the portfolio becomes extremely large? What will the riskless rate be in this case, and why? -int IDE
Baghiben
If you were to choose from the following combinations of stocks to form a portfolio, which portfolio is the best for the benefit of diversification? Delta Airline and Target Coke and Pepsi Target and Walmart Duke Energy (just one) Delta Airline and American Airline
) The following questions are based on the given information from table of probability distributions of returns on investment individual shares and portfolio below: Table 3: Probability distributions of returns on investment for individual shares and portfolio. State of Probability of the States Return on Share A Return on Share B (rB) Return on Portfolio AB (ran) Economy (ra) 0.20 0.20 0.20 0.20 0.20 15% -5% 5% 35% 25% -5% 15% 25% 5% 35% 5% 5% 15% 20% 30% -234
b. Calculate the covariance for the above stock. c) Does the combination of the above stock can be considered as an optimum diversification? Justify your answer.

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